T. Suslina

activity

20092026

most citedHomogenization of the elliptic Dirichlet problem: operator error estimates in

L_{2}

94 citations · 153 across the 20 of their papers we have counts for

collaborators

Showing 2015 · math.APShow all

4 papers · 2 filters

math.AP2015

Homogenization of high order elliptic operators with periodic coefficients

Andrey Kukushkin, Tatiana Suslina

In $L_{2} (R^{d}; C^{n})$ , we study a selfadjoint strongly elliptic operator $A_{ε}$ of order $2 p$ given by the expression $b({\mathbf D})^* g({\mathbf x}/\vare…

math.AP2015

Two-parametric error estimates in homogenization of second order elliptic systems in $R^{d}$ including lower order terms

Yu. M. Meshkova, T. A. Suslina

In $L_{2} (R^{d}; C^{n})$ , we consider a selfadjoint operator $B_{ε}$ , $0 < ε ⩽ 1$ , given by the differential expression $b({\mathbf…

math.AP2015★ 2 cited

Homogenization of nonstationary Schrödinger type equations with periodic coefficients

Tatiana Suslina

In $L_{2} (R^{d}; C^{n})$ we consider selfadjoint strongly elliptic second order differential operators $A_{ε}$ with periodic coefficients depending o…

math.AP2015★ 4 cited

Homogenization of initial boundary value problems for parabolic systems with periodic coefficients

Yu. M. Meshkova, T. A. Suslina

Let $O \subset R^{d}$ be a bounded domain of class $C^{1, 1}$ . In the Hilbert space $L_{2} (O; C^{n})$ , we consider matrix elliptic second order differ…

Homogenization of high order elliptic operators with periodic coefficients

Two-parametric error estimates in homogenization of second order elliptic systems in Rd including lower order terms

Homogenization of nonstationary Schrödinger type equations with periodic coefficients

Homogenization of initial boundary value problems for parabolic systems with periodic coefficients

Two-parametric error estimates in homogenization of second order elliptic systems in $R^{d}$ including lower order terms